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区组特普利兹迭代方法(英文版)
  • 书号:7030107195
    作者:金小庆
  • 外文书名:
  • 装帧:平装
    开本:B5
  • 页数:236
    字数:220
    语种:英文
  • 出版社:科学出版社
    出版时间:2016-03-07
  • 所属分类:O24 计算数学
  • 定价: ¥108.00元
    售价: ¥85.32元
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This book is the first book on Toeplitz iterative solvers and it includes recent research results.The author belongs to one of the most important groups in the field of structured matrix computation.The book is accessible to readers with a working knowledge of numerical linear algebra.It should be of interest to everyone who deals with block Toeplitz systems,numerical linear algebra,partial defferential equations,ordinary differential equations,image processing and approximation theory.
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目录

  • Preface
    Chapter 1 Introduciton
    1.1 Background
    1.2 Circulant preconditioners
    1.3 Non-circulant preconditioners
    Chapter 2 Block Circulant Preconditioners
    2.1 Operators for block matrices
    2.2 Operation cost for preconditioned system
    2.3 Convergence rate
    2.4 Invertibility of r(2)F,F(Tmm)and s(2)F,F(Tmm)
    2.5 Numerical results
    Chapter 3 BCCB Preconditioners from Kernels
    3.1 Introduction
    3.2 Preconditioners from kernels
    3.3 Clustering properties
    Chapter 4 Fast Algorithm for Tensor Structure
    4.1 Construction of preconditioner
    4.2 Fast algorithm
    4.3 Inverse heat problem
    4.4 Numerical results
    Chapter 5 Block Toeplitz LS Problems
    5.1 Introduction
    5.2 Construction of preconditioner
    5.3 Spectrum of preconditioned matrix
    5.4 Convergence rate and operation cost
    Chapter 6 Block {ω}-Circulant Preconditioners
    6.1 Spectral analysis
    6.2 Construction of preconditioner
    6.3 Clustering of eigenvalues
    6.4 Numerical results
    Chapter 7 Non-Circulant Block Preconditioners
    7.1 Block band Toeplitz preconditioners
    7.2 Preconditioners based on fast transforms
    Chapter 8 Multigrid Block Toeplitz Solvers
    8.1 Introduction
    8.2 Convergence rate of TGM
    8.3 Convergence result for full MGM
    8.4 Numerical results
    Chapter9 Applications in Second-Order PDEs
    9.1 Applications to elliptic problems
    9.2 Applications to hyperbolic problems
    9.3 Extension to parabolic equations
    9.4 Numerical results
    9.5 3-dimensional problems
    Chapter 10 Applications in First-Order PDEs
    10.1 Discretized system and GMRES method
    10.2 Construction of preconditioner
    10.3 Convergence rate
    10.4 Spectral analysis
    10.5 Asymptotic properties
    10.6 Convergence results and numerical tests
    Chapter 11 Applications in ODEs and DAEs
    11.1 BVMs and their matrix forms
    11.2 Construction of preconditioner
    11.3 Convergence rate and operation cost
    11.4 Algorithm for DAEs
    11.5 Numerical results
    Chapter 12 Applications in Image Processing
    12.1 Introduction
    12.2 Regularized PCGLS method
    12.3 Numerical results
    Bibliography
    Index
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